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hep-thMay 25, 2004
2
citations (OpenAlex)
authors
  • Daniel Robles-Llana
  • Martin Rocek
arXiv abstractPDF
paper

Quivers, Quotients, and Duality

arXiv:hep-th/0405230

Abstract

We give a direct computational proof of N=2 Seiberg duality for arbitrary quivers, and find the action on the Fayet-Iliopoulos parameters. We also find a new analogous classical duality for Kahler potentials of N=1 quivers that generalizes the trivial duality Gr(N,N+M) ~ Gr(M,N+M) for Grassmannians.

25 pages, 5 figures

References in corpus (14)

  • Electric-Magnetic Duality in Supersymmetric Non-Abelian Gauge Theories
  • The Moduli Space of N=2 SUSY QCD and Duality in N=1 SUSY QCD
  • D-Brane Gauge Theories from Toric Singularities and Toric Duality
  • Branes and N=1 Duality in String Theory
  • Toric Duality as Seiberg Duality and Brane Diamonds
  • Toric Duality Is Seiberg Duality
  • Brane Dynamics and N=1 Supersymmetric Gauge Theory
  • Seiberg Duality for Quiver Gauge Theories
  • Geometry of N=1 Dualities in Four Dimensions
  • Feynman Rules in N=2 Projective Superspace I: Massless hypermultiplets
  • N=1 Dualities of SO and USp Gauge Theories and T-Duality of String Theory
  • Duality in String Theory
  • Seiberg Duality in Matrix Models II
  • Some Remarks on the Finitude of Quiver Theories

Cited by in corpus (2)

  • C^2/Z_n Fractional branes and Monodromy
  • On N=2 Seiberg Duality for Quiver Theories
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